Show that given sequence is strictly stationary

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Reference no: EM131281911

Let X₁, X₂, ¼, X_k denote a sequence obtained by uniformly sampling a stochastic process X(t).

The sequence consists of statistically independent and identically distributed (iid) random variables, with a common cumulative distribution function FX(x), mean m, and variance s² . Show that this sequence is strictly stationary.

Reference no: EM131281911

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